Consider a firm with production function F(K, L)=3L+8K. Assume that capital is fixed at K=12. Assume also that the rental rate (price) of capital r=10 and the wage rate (price) of labor w=3. The cost of production is the total expenditure on capital (fixed cost) and labor (variable cost). Then the cost of producing q units is _? Hint: you need to compute first the total amount of labor necessary to produce q units of output. O Clq)=114+(9q/8) O Clq)=24+3q Clq)=88+(q/12) C(q)=24+q O Ca)=24+q?

Consider a firm with production function F(K, L)=3L+8K. Assume that capital is fixed at K=12. Assume also that the rental rate (price) of capital r=10 and the wage rate (price) of labor w=3. The cost of production is the total expenditure on capital (fixed cost) and labor (variable cost). Then the cost of producing q units is _? Hint: you need to compute first the total amount of labor necessary to produce q units of output. O Clq)=114+(9q/8) O Clq)=24+3q Clq)=88+(q/12) C(q)=24+q O Ca)=24+q?

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

Consider the following Cobb-Douglas production function: Y = 10L04K04. Suppose that the price of labor is w = 20 and the price of capital if r = 40. a- Derive the total cost curve for this production function. b- Derive the marginal cost curve for this production function. c- Plot the marginal and total cost curves for q = 1,2,3,4,5. What does it tell you about economies of scale for the production function? d- Suppose that the wage rate went up from 20 to 30. What would happen to the total wage bill relative to total costs, wL ;? What would happen to total costs? wL+rk*
Consider a short run production function q = cL+ K where the value for c = 3, using L units of labour and K units of capital. a) Compute the marginal product of labour. b) Does the production function exhibit decreasing, increasing or constant returns to scale? With a diagram. Note: The writing is clear and abbreviations are not allowed.
Suppose a pizza parlor has the following production costs: $3.00 in labor per pizza, $4.00 in ingredients per pizza, $0.40 in electricity per pizza, $3,000 in restaurant rent per month, and $350 in insurance per month. Assume the pizza parlor produces 4,000 pizzas per month. What is the variable cost of production (per month)? The variable cost of production is $. (Enter your response as an integer.)
Could you solve last 3 questions? Thank you
A firm's production function is q = 26x^0.33y^0.67, where x and y are the amounts of factors x and y that the firm uses as inputs. If the firm is minimizing unit costs and if the price of factor x is 6 times the price of factor y, the ratio in which the firm will use factors x and y is closest to. A. x/y = 0.08 B. x/y = 0.25 C. x/y = 0.5 D. x/y = 2.4
Suppose that a firm's production function is Q = F(L) = -1L³-30L² + 5,000L. Its marginal product of labor is MPL = -3L2-60L +5,000. a. At what amount of labor input are the firm's average and marginal product of labor equal (other than at L = 0)? Instructions: Enter your answer as a whole number. units. b. Confirm that the average and marginal product curves satisfy the relationship discussed in the text. When the amount of labor input is less than the quantity identified in your answer above, the marginal product of labor is greater than the average product of labor. When labor is greater than the amount identified above, the marginal product of labor is less than the average product of labor.
I need this in words Not handwritten or no pic
A firm's short-run production function is displayed in the figure below. The firm's variable input is labor. Assume that when Əq (L) 4 units of labor are being used, the slope of the short-run production function reaches its maximum value of 7 (i.e. ƏL 7 when L = 4). As the level of labor increases beyond L = 4, the short-run production function is always becoming less Əq (L) steep (i.e. it is concave). The slope of the production function is equal to 5 when L = 5 (i.e. = 5 when L = 5). If 6 units ƏL Əq (L) of labor are being used, the slope of the production function is 3 (i.e. = 3 when L = 6). If the firm has to pay a wage ƏL of $15 (w = 15) for each unit of labor and can sell each unit of output at a price of $3 (p = 3), what is the firm's profit- maximizing level of output (q) in the short-run? 9₁ 18 14 8 0 4 5 6 q(L) L 7 / 8
Craig and Javad run a paper company. Each week they need to produce 1,000 reams of paper to ship to their customers. The paper plant's longrun production function is Q = 4KL, where Q is the number of reams produced, K is the quantity of capital rented, and L is the quantity of labor hired. The weekly cost function for the paper plant is C = 20K + 4L, where C is the total weekly cost. (a) What ratio of capital to labor minimizes Craig and Javad's total costs? (b) How much capital and labor will Craig and Javad need to rent and hire in order to produce 1,000 reams of paper each week? (c) How much will hiring these inputs cost them?
The production function of producing an item is given by 3K Q = 744 VR - where K is the capital required. Calculate the marginal product of capital if the current capital is 512.
You are given the production function: Q(K,L)=10KαLβ Does the above function exhibit increasing, decreasing or constant return to scale? Illustrate why and explain what this means.
You are given the production function: Q(K,L)=10KαLβ What is the average product of labour, holding capital fixed at K? Simplify fully